On a decomposition of a von Neumann algebra
A. B. Thaheem (1981)
Rendiconti del Seminario Matematico della Università di Padova
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Displaying similar documents to “On pairs of automorphisms of von Neumann algebras.”
On a decomposition of a von Neumann algebra
Finiteness of von Neumann algebras relative to a group of automorphisms.
Ravindran, K.T., Sudheer, K. (2010)
APPS. Applied Sciences
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On the operator equation .
Thaheem, A.B. (1986)
International Journal of Mathematics and Mathematical Sciences
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A note on one-parameter groups of automorphisms.
Thaheem, A.B., Mohammad, Noor (1990)
International Journal of Mathematics and Mathematical Sciences
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Classification of injective factors: The work of Alain Connes.
Wright, Steve (1983)
International Journal of Mathematics and Mathematical Sciences
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Approximately inner automorphisms of semi-finite von Neumann algebras.
Thierry Giordano, James A. Mingo (1993)
Mathematica Scandinavica
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Spectra of operator equations and automorphism groups of von Neumann algebras.
Herbert Halpern (1978)
Mathematica Scandinavica
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Compact groups of automorphisms of von Neumann algebras.
William L. Geen (1975)
Mathematica Scandinavica
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A survey on the classification of factors of von Neumann algebras.
T. V. Panchapagesan (1993)
Extracta Mathematicae
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Orthogonal scalar products on von Neumann algebras
Stanisław Goldstein (1984)
Studia Mathematica
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Triple derivations on von Neumann algebras
Robert Pluta, Bernard Russo (2015)
Studia Mathematica
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It is well known that every derivation of a von Neumann algebra into itself is an inner derivation and that every derivation of a von Neumann algebra into its predual is inner. It is less well known that every triple derivation (defined below) of a von Neumann algebra into itself is an inner triple derivation. We examine to what extent all triple derivations of a von Neumann algebra into its predual are inner. This rarely happens but it comes close. We prove a (triple)...
A note on states of von Neumann algebras
Allah-Bakhsh Thaheem (1979)
Aplikace matematiky
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The author proves that on a von Neumann albebra (possibly of uncountable cardinality) there exists a family of states having mutually orthogonal supports (projections) converging to the identity operator.